How do you solve 9-3w=2=4w93w=2=4w?

1 Answer
Aug 9, 2015

There is no definite answer to this problem as it is written. However if one equal sign were changed to a positive sign, it is possible to solve the problem.

Explanation:

9-3w=2=4w93w=2=4w

The equation has two equal signs. More than likely, one of the two == symbols was meant to be a ++ symbol, since they are on the same key.

If we change one of the == signs to a ++ sign, technically it could mean 9-3w+2=4w,93w+2=4w, or 9-3w=2+4w93w=2+4w.

One Possibility

9-3w+2=4w93w+2=4w

Add 3w3w to both sides.

9+2=7w9+2=7w

11=7w11=7w

Divide both sides by 77.

11/7=w117=w

Switch sides

w=11/7w=117

A Second Possibility

9-3w=2+4w93w=2+4w

Subtract 99 from both sides.

-3w=2+4w-93w=2+4w9

-3w=4w-73w=4w7

Subtract 4w4w from both sides.

-3w-4w=-73w4w=7

-7w=-77w=7

Divide both sides by -77.

w=1w=1